How Does a Seat Belt Protect You in a Crash?

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SUMMARY

The discussion focuses on the physics of a car seat belt system, specifically analyzing the deceleration of a dummy during a crash scenario. The dummy, with a mass of 55 kg, is accelerated to 35 m/s and moves forward 0.60 m upon impact with a wall. Using the equation F=ma, participants calculate the deceleration and the force exerted by the seat belt on the dummy. The consensus is that assuming constant acceleration simplifies the problem into a one-dimensional kinematics scenario.

PREREQUISITES
  • Understanding of Newton's Second Law (F=ma)
  • Basic knowledge of kinematics and motion equations
  • Familiarity with concepts of force and acceleration
  • Ability to perform calculations involving mass, velocity, and distance
NEXT STEPS
  • Study one-dimensional kinematics problems in physics
  • Learn about the principles of force and acceleration in crash dynamics
  • Explore the effects of seat belts on occupant safety during collisions
  • Investigate advanced topics in automotive safety engineering
USEFUL FOR

Students studying physics, automotive safety engineers, and anyone interested in understanding the mechanics of crash safety systems.

dio11
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Homework Statement



In a test of a car seat belt system, a dummy of mass 55kg in a car seat is accelerated to a speed of 35m/s before it hits a brick wall. The seat belt allows the dummy to move forward relative to the seat by a distance of 0.60 m. Calculate,

(a) The deceleration of the dummy

(b) The force on the dummy due to the seat belt

Homework Equations



F=ma
F=p/t
F=mdv/dt

The Attempt at a Solution


I thought of using simultaneous equation to solve this. When I substituted the values to the equation F=ma, I realized F is an unknown. Then, time is also an unknown.
 
Last edited:
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Hello dio11

If you assume that the acceleration is constant, then part (a) is a simple one-dimensional kinematics problem.
 

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